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DIJKSTRA S ALGORITHM Dijkstra s algorithm finds the shortest path from one vertex v0 to each other vertex in a digraph. When it has finished, the length of the shortest distance from v0 to v is stored in the vertex v, and the shortest path from v0 to v is recorded in the back pointers of v and the other vertices along that path. (See Example 15.24.) The algorithm uses a priority queue, initializing it with all the vertices and then dequeueing one vertex on each iteration. Algorithm 15.1 Dijkstra s Shortest Paths Algorithm (Precondition: G = (V,w) is a weighted graph with initial vertex v0.) (Postcondition: Each vertex v in V stores the shortest distance from v0 to v and a back reference to the preceding vertex along that shortest path.) 1. Initialize the distance field to 0 for v0 and to for each of the other vertices. 2. Enqueue all the vertices into a priority queue Q with highest priority being the lowest distance field value. 3. Repeat steps 4 10 until Q is empty. 4. (Invariant: The distance and back reference fields of every vertex that is not in Q are correct.) 5. Dequeue the highest priority vertex into x. 6. Do steps 7 10 for each vertex y that is adjacent to x and in the priority queue. 7. Let s be the sum of the x s distance field plus the weight of the edge from x to y. 8. If s is less than y s distance field, do steps 9 10; otherwise go back to Step 3. 9. Assign s to y s distance field. 10. Assign x to y s back reference field. EXAMPLE 15.24 Tracing Dijkstra s Algorithm

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Size the lter capacitor in the recti er circuit of Fig. 2-15(a) so that the ripple voltage is approximately 5 percent of the average value of the output voltage. The diode is ideal, RL 1 k , and vS 90 sin 2000t V. Calculate the average value of vL for this lter.

This is a trace of Algorithm 15.1 on a graph with eight vertices. On each iteration, the vertices that are still in the priority queue are shaded, and vertex x is labeled. The distance fields for each vertex are shown adjacent to the vertex, and the back pointers are drawn as arrows.

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public double changeSpeed( double newSpeed ) { double accel = newSpeed - speed; speed = newSpeed; return accel; } public static void main( String[] args ) { Vehicle v1, v2, v3; v1 = new Vehicle( "Ford", "Mustang", 2, "red" ); v2 = new Vehicle( "BMW", "328i", 4, "silver" ); v3 = new Vehicle( "Chrysler", "PT Cruiser", 4, "gold" ); System.out.println( "There are " + vehicleCount + " vehicles." ); System.out.println( "Make of v1 (Ford): " + v1.getMake() ); System.out.println( "Model of v2 (328i): " + v2.getModel() ); System.out.println( "Color of v3 (gold): " + v3.getColor() ); System.out.println( "Max occupants of v1 (2): " + v1.getMaxOccupants() ); double accel = v1.changeSpeed( 70. ); System.out.println( v1.getModel() + " accelerated by " + accel + "mph to " + v1.getSpeed() + "mph." ); v1.setMake( "Chevrolet" ); v1.setModel( "Malibu" ); v1.setColor( "white" ); v1.setSpeed( 60. ); System.out.println( "v1 is now a " + v1.getColor() + " " + v1.getMake() + " " + v1.getModel() + " going " + v1.getSpeed() + "mph." ); } } 5.7 Write a Skateboard class that inherits from Vehicle. Override the changeSpeed method for the Skateboard class, so that instances of the Skateboard class can never exceed 10mph. If a larger value is supplied, the method will simply set the speed of the Skateboard to 10. class Skateboard extends Vehicle { public Skateboard( String mk, String mdl, String clr ) { super( mk, mdl, 1, clr ); }

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With Fr 0:05, (2.10) gives C% 1 1 62:83 F fRL 0:05 2000=2 1 103 0:05

The first two iterations are shown in Figure 15.24. On the first iteration, the highest priority vertex is x = A because its distance field is 0 and all the others are infinity. Steps 7 10 iterate three times, once for

Then, using the approximations that led to (2.10), we have 1 V 0:05 90 0:975 87:75 V VL0 VSm vL VSm Sm % VSm 1 2 2 2fRL C

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